Abstract. We are building a system that helps us mix proof with com-putation. On the one hand, theorem proving tools are often good at helping us construct proofs but poor at doing algebraic computations within these proofs. On the other hand, computer algebra systems are good at doing algebraic computations but usually lack the ability to construct proofs. To tackle this problem, we are adding theorem proving capabilities to the computer algebra system Maple. To make the system easy to extend and to apply to new domains, we have built a simple \proof planning " shell, called CLAM-Lite in which the proof methods are declaratively and explicitly represented. To test the system, we have developed some simple methods for reasoning inducti...
. The paper addresses comprehensible proof presentation for teaching and learning that can be provid...
We show that current computer algebra systems are not suitable for use in proof checking, because th...
This article examines the idea of ‘following the flow of a proof with an example ’ in order to assis...
. Mechanised reasoning systems and computer algebra systems have different objectives. Their integra...
We describe an interface between version 6 of the Maple computer algebra system with the PVS automat...
We describe an interface between version 6 of the Maple computer algebra system with the PVS automat...
Abstract. We discuss a pragmatic approach tointegrate computer algebra into proof planning. It is ba...
We present a prototype of a computer algebra system that is built on top of a proof assistant, HOL L...
Abstract. In this paper we propose how proof planning systems can be extended by an automated learni...
In symbolic computation on computers, also known as computer algebra, keyboard and display replace t...
Mechanised reasoning systems and computer algebra systems have apparentlydifferent objectives. Their...
The Maple computer algebra system is described. Brief sample sessions show the user syntax and the m...
AbstractWe describe the Proverʼs Palette, a general, modular architecture for combining tools for fo...
AbstractWe describebarnacle: a co-operative interface to theclaminductive theorem proving system. Fo...
The Clam system, developed at Edinburgh [4], has been used for several years to develop proof planni...
. The paper addresses comprehensible proof presentation for teaching and learning that can be provid...
We show that current computer algebra systems are not suitable for use in proof checking, because th...
This article examines the idea of ‘following the flow of a proof with an example ’ in order to assis...
. Mechanised reasoning systems and computer algebra systems have different objectives. Their integra...
We describe an interface between version 6 of the Maple computer algebra system with the PVS automat...
We describe an interface between version 6 of the Maple computer algebra system with the PVS automat...
Abstract. We discuss a pragmatic approach tointegrate computer algebra into proof planning. It is ba...
We present a prototype of a computer algebra system that is built on top of a proof assistant, HOL L...
Abstract. In this paper we propose how proof planning systems can be extended by an automated learni...
In symbolic computation on computers, also known as computer algebra, keyboard and display replace t...
Mechanised reasoning systems and computer algebra systems have apparentlydifferent objectives. Their...
The Maple computer algebra system is described. Brief sample sessions show the user syntax and the m...
AbstractWe describe the Proverʼs Palette, a general, modular architecture for combining tools for fo...
AbstractWe describebarnacle: a co-operative interface to theclaminductive theorem proving system. Fo...
The Clam system, developed at Edinburgh [4], has been used for several years to develop proof planni...
. The paper addresses comprehensible proof presentation for teaching and learning that can be provid...
We show that current computer algebra systems are not suitable for use in proof checking, because th...
This article examines the idea of ‘following the flow of a proof with an example ’ in order to assis...